Copter | Maximizing Torque Efficiency for Multiple Generators

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SUMMARY

The discussion focuses on calculating the torque efficiency required to drive four generators using a vertical roller chain system. Each generator shaft requires 10 ft-lbs of torque, leading to a total torque demand of 40 ft-lbs for all four generators. Additionally, frictional losses in the drive system must be accounted for, indicating that the actual torque needed on the chain will exceed 40 ft-lbs. This highlights the importance of considering both individual torque requirements and system inefficiencies in mechanical design.

PREREQUISITES
  • Understanding of torque and its measurement in ft-lbs.
  • Familiarity with mechanical systems involving chains and gears.
  • Knowledge of frictional losses in mechanical systems.
  • Basic principles of generator operation and load requirements.
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  • Research the impact of frictional losses in mechanical systems.
  • Learn about torque calculations in multi-generator setups.
  • Explore the design considerations for vertical roller chain systems.
  • Investigate methods to optimize torque efficiency in mechanical drives.
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Mechanical engineers, system designers, and anyone involved in optimizing torque efficiency for generator systems will benefit from this discussion.

kitarey
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I am not looking for a detailed answer to this question just a general.

Say that you have 4 generators placed one above the other, and they are spaced 4 ft apart (not significant). You have a vertical roller chain (think of a bicycle chain) that all 4 geared shafts are "attached to", all rotating off the single chain. Say that each generator shaft requires 10 ft lbs of torque to rotate. If you pulled on the chain, with the chain rotating all four generator shafts, approx what ft lb force is needed on the chain? It is not 10 x 4, but I am sure that it is not 10 either. It is 10 ft lb plus a factor of something for each additional shaft right?

Kit
 
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No, the total torque demand is the sum of the individuals. In your example, the torque applied to the chain to drive all four generators would be 40ft-lbs plus a bit for frictional losses in the drive system.
 

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